Which of the following has the same meaning as line of symmetry?
A.Point Symmetry
B.Rotational Symmetry
C.Reflectional Symmetry.
D.Translation Symmetry

The correct answer is **C. Reflectional Symmetry**.

A line of symmetry refers to a line that divides a figure into two mirror-image halves, which is the definition of reflectional symmetry. In this type of symmetry, one side of the figure is the mirror image of the other when reflected across the line of symmetry.

Would you like a detailed explanation of the other types of symmetry mentioned?

Here are 5 related questions:
1. What is rotational symmetry, and how is it different from reflectional symmetry?
2. Can a shape have more than one line of symmetry? Provide examples.
3. What kinds of shapes have point symmetry?
4. How do you determine the number of lines of symmetry in a regular polygon?
5. What is the difference between translation symmetry and reflectional symmetry?

**Tip**: For any symmetrical figure, the number of lines of symmetry can give insight into its overall symmetry properties, such as whether it has rotational or reflectional symmetry.

Which of the following has the same meaning as line of symmetry? A. Point Symmetry B. Rotational Symmetry C. Reflectional Symmetry D. Translation Symmetry

Learn how to identify the line of symmetry in geometric figures and understand the concept of reflectional symmetry. This problem covers fundamental geometry concepts and is ideal for students in Grades 5-7.

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